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Consider the Problem a Finite Difference Approximation of the Solution Is Desired

question 14

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Consider the problem 2ux2+2uy2=0,u(0,y) =0,u(x,0) =0,u(1,y) =sin(πy) ,u(x,1) =sin(πx) \frac { \partial ^ { 2 } u } { \partial x ^ { 2 } } + \frac { \partial ^ { 2 } u } { \partial y ^ { 2 } } = 0 , u ( 0 , y ) = 0 , u ( x , 0 ) = 0 , u ( 1 , y ) = \sin ( \pi y ) , u ( x , 1 ) = \sin ( \pi x ) . A finite difference approximation of the solution is desired, using the approximation of the previous problem. Use a mesh size of h=1/3h = 1 / 3 The conditions satisfied by the mesh points on the boundary are Select all that apply.


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